Developments in mathematics : the Moscow school
著者
書誌事項
Developments in mathematics : the Moscow school
Chapman & Hall, 1993
1st ed
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注記
Bibliography p. 273-274
内容説明・目次
内容説明
A collection of seven survey articles especially commissioned by Professors Arnold and Monastyrsky highlighting areas where the Moscow scholl has amde significant recent contributions to theoretical mathematics. Contributions include papers on Knot theory, supersurfaces and dynamical systems. This book contains articles on aspects of mathematics that have become increasingly important in the west. The editors are internationally renowned for the standard of their work. This book should be of interest to graduate and undergraduate students, researchers, and professors in mathematics and theoretical physics.
目次
- Systems of hydrodynamic type connected with the Toda lattice and Volterra model
- tensors in algebraic geometry
- Hilbert's 21st problem for Fuchsian linear systems
- moduli spaces of Reimann and Klein supersurfaces
- beyond the theory of hyperfunctions
- invariants of Knots and complements of discriminants
- problems on singularities and dynamical systems.
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